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Fundamentals of Mathematical Statistics For All UG Semesters PU Chandigarh

by Madhurima
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23 Customer Review

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  • Q1
    Is this book suitable for someone preparing for competitive exams like the Indian Statistical Service (ISS) or UGC-NET?
    A1

    Yes, the comprehensive coverage of probability, inference, and sampling distributions makes it an excellent foundational resource for exams like ISS, UGC-NET in Statistics, and other similar competitive tests.

  • Q2
    Does the book include solutions to the exercises?
    A2

    This edition typically contains a vast number of solved examples within the chapters. However, a separate solution manual may be available for purchase; you should check with the publisher or your bookstore for its availability.

  • Q3
    How does this book compare to other popular statistics books like those by Spiegel or Murray R. Spiegel?
    A3

    While Spiegel is excellent for applied problems, Gupta & Kapoor offers a more rigorous, mathematically-oriented approach, making it better suited for in-depth theoretical understanding, especially for honours and postgraduate courses.

  • Q4
    Is the topic of "Finite Differences and Numerical Analysis" relevant for statistics students?
    A4

    Yes, this topic is crucial for numerical methods, interpolation, and solving difference equations, which are applied in areas like actuarial science, econometrics, and advanced statistical modeling.

  • Q5
    Are the numerical tables at the back sufficient for exam purposes?
    A5

    Yes, the appendix includes essential statistical tables (Z, t, Chi-square, F), which are typically sufficient for solving problems in university exams and homework assignments.

  • Q6
    Does the book cover the Multivariate Normal Distribution?
    A6

    Yes, Chapter 20 is dedicated to "Bivariate and Multivariate Normal Distribution," which is an advanced topic not always covered in introductory texts but is vital for higher studies.

  • Q7
    What is the "Theory of Attributes" covered in Chapter 13?
    A7

    This is a classical statistics topic dealing with the analysis of qualitative data (attributes) like gender, literacy, etc., using techniques such as consistency of data, association of attributes, and Yule's coefficient.

  • Q8
    Can this book be used for a self-study course in statistics?
    A8

    Due to its depth and theoretical nature, it is an excellent resource for self-study for highly motivated learners with a strong mathematical foundation. However, beginners may benefit from supplementary instruction.

  • Q9
    Are there any computer applications or software integration discussed?
    A9

    No, this textbook focuses exclusively on the mathematical theory and manual calculation methods of statistics. It does not cover software like R, SPSS, or Excel.

  • Q10
    How is the chapter on "Generating Functions" presented?
    A10

    Chapter 7 covers Probability Generating Functions (PGF) and Moment Generating Functions (MGF) in detail, explaining their role in characterizing distributions and proving laws like the Law of Large Numbers.

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Have Doubts Regarding This Product ? Ask Your Question

  • Q1
    Is this book suitable for someone preparing for competitive exams like the Indian Statistical Service (ISS) or UGC-NET?
    A1

    Yes, the comprehensive coverage of probability, inference, and sampling distributions makes it an excellent foundational resource for exams like ISS, UGC-NET in Statistics, and other similar competitive tests.

  • Q2
    Does the book include solutions to the exercises?
    A2

    This edition typically contains a vast number of solved examples within the chapters. However, a separate solution manual may be available for purchase; you should check with the publisher or your bookstore for its availability.

  • Q3
    How does this book compare to other popular statistics books like those by Spiegel or Murray R. Spiegel?
    A3

    While Spiegel is excellent for applied problems, Gupta & Kapoor offers a more rigorous, mathematically-oriented approach, making it better suited for in-depth theoretical understanding, especially for honours and postgraduate courses.

  • Q4
    Is the topic of "Finite Differences and Numerical Analysis" relevant for statistics students?
    A4

    Yes, this topic is crucial for numerical methods, interpolation, and solving difference equations, which are applied in areas like actuarial science, econometrics, and advanced statistical modeling.

  • Q5
    Are the numerical tables at the back sufficient for exam purposes?
    A5

    Yes, the appendix includes essential statistical tables (Z, t, Chi-square, F), which are typically sufficient for solving problems in university exams and homework assignments.

  • Q6
    Does the book cover the Multivariate Normal Distribution?
    A6

    Yes, Chapter 20 is dedicated to "Bivariate and Multivariate Normal Distribution," which is an advanced topic not always covered in introductory texts but is vital for higher studies.

  • Q7
    What is the "Theory of Attributes" covered in Chapter 13?
    A7

    This is a classical statistics topic dealing with the analysis of qualitative data (attributes) like gender, literacy, etc., using techniques such as consistency of data, association of attributes, and Yule's coefficient.

  • Q8
    Can this book be used for a self-study course in statistics?
    A8

    Due to its depth and theoretical nature, it is an excellent resource for self-study for highly motivated learners with a strong mathematical foundation. However, beginners may benefit from supplementary instruction.

  • Q9
    Are there any computer applications or software integration discussed?
    A9

    No, this textbook focuses exclusively on the mathematical theory and manual calculation methods of statistics. It does not cover software like R, SPSS, or Excel.

  • Q10
    How is the chapter on "Generating Functions" presented?
    A10

    Chapter 7 covers Probability Generating Functions (PGF) and Moment Generating Functions (MGF) in detail, explaining their role in characterizing distributions and proving laws like the Law of Large Numbers.

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